1396

Processing math: 100%

1396

Digit Sums:

$S_b(n)$

$n$

$b$

$S_2(1396^{96}) = 396$

$S_{129}(1396^{1396}) = 96 \times 1396$

$S_{699}(1396^{1396}) = 379 \times 1396$

$S_{1048}(1396^{1396}) = 547 \times 1396$

$S_{1397}(1396^{1396}) = 691 \times 1396$

$S_{1725}(1396^{1396}) = 846 \times 1396$

Permutations:

$1396 =$

$\pi\in S_7$

$2\pi(1)-1,\ldots,2\pi(7)-7$